Duration: (1:23) ?Subscribe5835 2025-02-27T16:02:25+00:00
A semistable model for the tower of modular curves
(1:48)
A Semistable Model for the Tower of Modular Cures - Jared Weinstein
(1:23)
A semistable model for the tower of modular curves - Jared Weinstein
Eric Katz. Toric schemes, semistable degenerations, and tropicalization #1
(51:21)
Semistable Reduction - A Progress Report
(1:2:55)
Daniel Halpern-Leisnter, Cornell University: Moduli spaces of semistable objects in dg-categories
(1:24)
Semistable reduction theorem 1 Holmes
(27:26)
Stability and phase line: semistable point
(2:31)
Torsors on semistable curves and the problem of degenerations
(1:3:39)
The Future of Farming: Surviving Drought with Technology
(12:55)
Fermat's Last Theorem
(1:20:21)
Algebraic Curves and their moduli spaces. Session 1
(1:7:30)
What is... an elliptic curve?
(53:28)
MENURUKAN KUDA BESAR DARI MOBIL PICK UP TUNGGAK SEMI STABLE!!! RIDES A HORSE!!!LAGU AN
(3:36)
Peter Scholze: The Witt vector affine Grassmannian
(1:2:19)
Walter Neumann: Lipschitz embedding of complex surfaces
(55:17)
Nature of critical points (Node,saddle,spiral,center )and stability in syst of L.D.E and Non L.D.E
(43:30)
A New Approach to the Local Langlands Correspondence for GLnGLn Over p-Adic Fields - Peter Scholze
(56:7)
Moduli of p-divisible groups
Eric Katz. Toric schemes, semistable degenerations, and tropicalization #2
(58:47)
CTNT 2020 - Semistable models of hyperelliptic curves over residue characteristic 2 - Jeffrey Yelton
(20:14)
Bandoleros V: Semistable Higgs bundles on elliptic surfaces - Ugo Bruzzo
(1:8:35)
Hugh Thomas, \
(45:43)
Autonomous Equations, Equilibrium Solutions, and Stability
(10:20)
Semistable reduction theorem 6 Holmes
(3:52)
New component of the moduli scheme of semistable rank two sheaves on the projective space
(40:1econd)
A Crystalline Criterion for Good Reduction on Semi-stable $K3$-Surfaces over a $p$-adic Field
(6:43)
Eric Katz. Toric schemes, semistable degenerations, and tropicalization #3
(56:28)
Eric Katz (May 21, 2021): Iterated p-adic integration on semistable curves
(45:20)
Brady Ali - A different way to generalize the Weierstrass semigroup
(29:23)